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A formula is derived for the n-th derivative of a function that is a product of two other functions, f(x)=u(x).v(x)
This formula is used to write down the n-th derivative of f(x) = e^x/(1 − x).
The proof of the result used is by mathematical induction on 'n'.
The solution is typed neatly and comes as a pdf file.
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Determine the height of the tree from the given information - Amman measures the angle between his base line and the line of sight to the base of the tree to be 510. How tall is tree, correct to the nearest M?
This is all the information I have regarding this problem. I hope its enough for someone. I have no idea what to do with this and I need a detailed step by step answer if possible.
A cyclic group is a special kind of group that has many similarities with modular arithmetic.
What is the probability that among the 12 months of the year there are 3 non necessarily consecutive months containing exactly 4 birthdays?
Difference and relationship between correlation and determination as it applies to linear regression analysis
The equation y = 1.13x + 7.85 represents the average monthly cost in dollars for cable television where x represents the number of years after 1980. Use this equation to answer the following questions.
Let (S,d) be a metric space and define the function u(x,y) = d(x,y)/(1+d(x,y)) for all x,y
Show that if we change the IVP to x(0) = 1, the same system , that is x' = 3 x^2/3, still has a unique solution on the interval ( minus infinity, plus infinity).
The resale value of a certain industrial machine decreases at a rate that depends on its age. When the machine is t years old, the rate at which its value is changing is -960e^ -t/5 dollars per year.
Justify the conclusion by describing the relevant information from the output.
Probability density function sample question, Let E be the event that the number which comes up when a single die is tossed is divisible by 3. Let X be the number of times that event E occurs in 3 tosses of the die
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